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Theory of elasticity

TLDR
The theory of the slipline field is used in this article to solve the problem of stable and non-stressed problems in plane strains in a plane-strain scenario.
Abstract
Chapter 1: Stresses and Strains Chapter 2: Foundations of Plasticity Chapter 3: Elasto-Plastic Bending and Torsion Chapter 4: Plastic Analysis of Beams and Frames Chapter 5: Further Solutions of Elasto-Plastic Problems Chapter 6: Theory of the Slipline Field Chapter 7: Steady Problems in Plane Strain Chapter 8: Non-Steady Problems in Plane Strain

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A parametric study on the dynamic response of planar multibody systems with multiple clearance joints

TL;DR: In this article, a general methodology for dynamic modeling and analysis of multibody systems with multiple clearance joints is presented and discussed, where the joint components that constitute a real joint are modeled as colliding bodies, being their behavior influenced by geometric and physical properties of the contacting surfaces.
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Cubic law with aperture-length correlation: implications for network scale fluid flow

TL;DR: In this paper, a suite of flow simulations through fracture networks using the discrete fracture network model (DFN) was examined and the importance of the correlated square root relationship of displacement to length scaling for total flow through natural opening-mode fractures was emphasized.
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Continuum field description of crack propagation

TL;DR: This model captures all important phenomenology of crack propagation: crack initiation, propagation, dynamic fracture instability, sound emission, crack branching, and fragmentation.
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Cell mechanosensitivity controls the anisotropy of focal adhesions

TL;DR: The model accounts for observations of anisotropic growth and shrinkage of focal adhesions in the direction of the force and predicts that focal adhesion only grow within a range of force that is determined by the composition and matrix properties.
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Disorder-driven pretransitional tweed pattern in martensitic transformations.

TL;DR: This work has investigated the tweed deformation in a two-dimensional model system, and found that it arises because the compositional disorder intrinsic to any alloy conspires with the natural geometric constraints of the lattice to produce a frustrated, glassy phase.